Test: Basic Concepts Of Differential And Integral Calculus- 2 - GRE MCQ
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30 Questions MCQ Test - Test: Basic Concepts Of Differential And Integral Calculus- 2
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Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 1
then y y1 (where y1 = dy/dx) is equal to
then y y1 (where y1 = dy/dx) is equal to
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Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 3
The derivative of (x2–1)/x is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 4
The differential coefficients of (x2 +1)/x is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 5
If y = 
then 
is equal to _____.
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 7
If x = (1 – t2 )/(1 + t2) y = 2t/(1 + t2) then dy/dx at t =1 is _____________.
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 8
f(x) = x2/ex then f ’(1) is equal to _____________.
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 11
Evaluate ∫ 5x2 dx and the answer will be
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 12
Integration of 3 – 2x – x4 will become
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 13
Given f(x) = 4x3 + 3x2 – 2x + 5, ∫ f(x) dx is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 14
Evaluate ∫ (
) dx . The value is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 15
∫ (1 - 3x) (1 + x) dx is equal to
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 17
The integral of px3 + qx2 + rk + w/x is equal to
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 18
Use method of substitution to integrate the function f(x) = (4x + 5)6 and the answer is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 19
Use method of substitution to evaluate ∫ x (x2 + 4)5dx and the answer is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 20
Integrate (x + a)n and the result will be
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 21
∫ 8x2/ (x3 + 2)3 dx is equal to
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 22
Using method of partial fraction find the integration of f(x) when f(x) = 1/x2 – a2 and the answer is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 23
Use integration by parts to evaluate ∫ x2 e3x dx and the answer is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 24
∫ logx dx is equal to
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 26
∫ (logx)2 dx and the result is
Test: Basic Concepts Of Differential And Integral Calculus- 2 - Question 27
Using method of partial fraction to evaluate ∫ (x + 5) dx/(x + 1) (x + 2)2 and the final answer becomes
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